Write Nat/Unit/Empty/Id Eliminators Through NbE and Bidir Elaboration
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@@ -11,6 +11,18 @@ inductive Raw where
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| pair : Raw → Raw → Raw
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| fst : Raw → Raw
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| snd : Raw → Raw
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| nat : Raw
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| zero : Raw
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| succ : Raw → Raw
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| natElim : Name → Raw → Raw → Name → Name → Raw → Raw → Raw
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| unit : Raw
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| triv : Raw
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| unitElim : Name → Raw → Raw → Raw → Raw
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| empty : Raw
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| emptyElim : Name → Raw → Raw → Raw
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| id : Raw → Raw → Raw → Raw
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| refl : Raw
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| idElim : Name → Name → Raw → Raw → Raw → Raw → Raw
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| univ : Nat → Raw
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| letE : Name → Raw → Raw → Raw → Raw
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| ann : Raw → Raw → Raw
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@@ -25,6 +37,18 @@ inductive Tm where
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| pair : Tm → Tm → Tm
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| fst : Tm → Tm
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| snd : Tm → Tm
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| nat : Tm
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| zero : Tm
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| succ : Tm → Tm
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| natElim : Tm → Tm → Tm → Tm → Tm
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| unit : Tm
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| triv : Tm
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| unitElim : Tm → Tm → Tm → Tm
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| empty : Tm
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| emptyElim : Tm → Tm → Tm
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| id : Tm → Tm → Tm → Tm
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| refl : Tm
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| idElim : Tm → Tm → Tm → Tm → Tm
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| univ : Nat → Tm
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| letE : Tm → Tm → Tm → Tm
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deriving Repr, Inhabited, BEq, DecidableEq
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